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- Université Toulouse III - Paul SabatierFR936 papers
- Centre National de la Recherche ScientifiqueFR543 papers
- Institut National des Sciences Appliquées de ToulouseFR543 papers
- Université de ToulouseFR306 papers
- Toulouse Mathematics Institute172 papers
- Université Fédérale de Toulouse Midi-PyrénéesFR155 papers
- Institut Universitaire de FranceFR37 papers
- Institut national de recherche en sciences et technologies du numériqueFR35 papers
- Laboratoire de Mathématiques d'OrsayFR34 papers
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8 papers · 2 filters
Center manifolds without a phase space
Gregory Faye, Arnd Scheel
We establish center manifold theorems that allow one to study the bifurcation of small solutions from a trivial state in systems of functional equations posed on the real line. The…
Hilbert's 16th problem on a period annulus and Nash space of arcs
Jean-Pierre Françoise, Lubomir Gavrilov, Dongmei Xiao
This article introduces an algebro-geometric setting for the space of bifurcation functions involved in the local Hilbert's 16th problem on a period annulus. Each possible bifurcat…
Fatou components of elliptic polynomial skew products
Han Peters, Jasmin Raissy
We investigate the description of Fatou components for polynomial skew-products in two complex variables. The non-existence of wandering domains near a super-attracting invariant f…
A generalization of the simulation theorem for semidirect products
Sebastián Barbieri, Mathieu Sablik
We generalize a result of Hochman in two simultaneous directions: Instead of realizing an effectively closed action as a factor of a subaction of a $\mathbb{Z}^{d+2}…
Some Remarks on the Topology of Hyperbolic Actions of on -manifolds
Damien Bouloc
This paper contains some more results on the topology of a nondegenerate action of on a compact connected -manifold when the action is totally hyperbolic (i.e…
Weak colored local rules for planar tilings
Thomas Fernique, Mathieu Sablik
A linear subspace of has colored local rules if there exists a finite set of decorated tiles whose tilings are digitizations of . The local rules are weak if…